Visitors

This is a list of faculty members who are visiting the OSU Mathematics Department in 1998-99.

Robert Donley

B.A., University of Pennsylvania, 1990. M.A., University of Pennsylvania, 1990. Ph. D., SUNY at Stony Brook, 1996. Representation theory of semisimple Lie groups. In particular, realizing representations on spaces of harmonic forms; orthogonality relations.

Ioannis Gasparis

B.A., University of Athens, Greece, 1990. Ph.D., University of Texas at Austin, 1995. His research is in the area of Functional analysis. Of particular interest is the isomorphic classification as well as in the geometry of Banach spaces.

Jin-Hong Kim

Ph.D., University of California at Berkeley, 1999. Topology. The geometry of 4-manifolds, the Seiberg-Witten invariants, and Conjugate Connections.

Bernd Kreussler

Dr. rer. nat. (corresponds to Ph.D.), Humboldt-University Berlin (Germany), 1989; Dr. rer. nat. habil., University of Kaiserslautern (Germany), 1998. Algebraic Geometry and complex analysis. Mirror symmetry and the classification theory of twistor spaces.

Dominic Lanphier

Number Theory

David Letscher

B.S., Notre Dame; Ph.D., Michigan, 1997. Topology. The study of three-manifolds and algorithmic and computational problems in topology.

Alan Roche

B.Sc., University College Dublin; Ph.D., University of Chicago, 1996. Representation theory of reductive p-adic groups.

Titus Teodorescu

B.S., Universitatea Bucuresti, Romania, 1995; Ph.D., Columbia University, 1999. Algebraic Geometry. Vector bundles.

Nikolaos Tziolas

Bachelors, Aristotle University of Thessaloniki, Greece, 1991; Ph.D, University of Utah, 1999. Algebraic Geometry, in particular curves on threefolds and birational geometry.

Pete Vemeire

B.S., University of Notre Dame. Ph.D., University of North Carolina at Chapel Hill, 1998. He studies projective algebraic geometry. Especially secant varieties, birational geometry, and equations defining projective varieties.